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yis proraDiuvery expensiv Firm Firm X Firm Y Firm Z First Unit of Pollution (Dol

ID: 1166744 • Letter: Y

Question

yis proraDiuvery expensiv Firm Firm X Firm Y Firm Z First Unit of Pollution (Dollars) 130 600 90 Cost of Eliminating the... Second Unit of Pollution (Dollars) 165 750 115 Third Unit of Pollution (Dollars) 220 1,200 140 Now, imagine that two government employees proposed alternative plans for reducing pollution by 6 units. Method 1: Regulation The first government employee suggests limiting pollution through regulation. To meet the pollution goal, the government requires each firm to reduce its pollution by 2 units. Complete the following table with the total cost to each firm of reducing its pollution by 2 units Total Cost of Eliminating Two Units of Pollution (Dollars) Firm 295 Firm X O Type here to search

Explanation / Answer

Regulation:

Firm X: 130 + 165 = 295

Firm Y: 600 + 750 = 1350

Firm Z: 90 + 115 = 205

Tradable Permits:

Cost of eliminating 3rd unit of pollution by X and Z is $ 220 and $ 140, so if Firm Y offers price greater than $ 140 then firm Z will agree to eliminate their 3rd unit of pollution but X will not. So, prices at which Z will sell its permit but X will not is:

1) $ 141

2) $ 183

At price of $ 454, both firm X and Z will sell the permit because its cost of eliminating 3rd unit of pollution is less than the set price.

Firm

Initial Pollution Permits Allocation

Action

Final Amout of pollution eliminated

Cost of pollution reduction

Firm X

2

Sell one permit

3 units

130 + 165 + 220 = 515

Firm Y

2

Buy two permits

0 unit

0

Firm Z

2

Sell one permit

3 unit

90 + 115 + 140 = 345

Regulation Versus Tradable Permits:

Proposed Method

Total cost of eliminating six units of pollution

Regulation

295 + 1350 + 205 = 1850

Tradable Permits

515 + 0 + 345 = 860

Less costly when government distribute Tradable permits.

Firm

Initial Pollution Permits Allocation

Action

Final Amout of pollution eliminated

Cost of pollution reduction

Firm X

2

Sell one permit

3 units

130 + 165 + 220 = 515

Firm Y

2

Buy two permits

0 unit

0

Firm Z

2

Sell one permit

3 unit

90 + 115 + 140 = 345